117 results on '"Andrić, Maja"'
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2. Lah–Ribarič type inequalities for (h, g; m)-convex functions
3. 6600 years of human and climate impacts on lake-catchment and vegetation in the Julian Alps (Lake Bohinj, Slovenia)
4. Refinements of some integral inequalities for unified integral operators
5. A further extension of Mittag-Leffler function
6. The Phytogeographical Regions of Slovenia: A Consequence of Natural Environmental Variation or Prehistoric Human Activity?
7. Što je poluderivacija funkcije?
8. Vinča tell in southeast Europe: Multi-proxy palaeobotanical evidence from Late Neolithic levels and the implications for the environment and economy
9. Transitions in European land-management regimes between 1800 and 2010
10. Editorial for Special Issue “Fractional Calculus Operators and the Mittag–Leffler Function”
11. Palaeoecological reconstruction of wetlands and Eneolithic land use in Ljubljansko barje (Slovenia) based on biomorphic and pollen analysis
12. A multi-proxy Late-glacial palaeoenvironmental record from Lake Bled, Slovenia
13. Fractional Integral Inequalities of Hermite–Hadamard Type for (h,g;m)-Convex Functions with Extended Mittag-Leffler Function
14. On (h,g;m)-convexity and the Hermite-Hadamard inequality
15. Class of (h,g;m)-convex functions and certain types of inequality
16. Teaching Descriptive Geometry in mathSTEM Context
17. Što je poluderivacija funkcije?
18. Jensen-Type Inequalities for (h, g; m)-Convex Functions
19. Lah–Ribarič type inequalities for (h, g; m)-convex functions
20. Analytical Inequalities for Fractional Calculus Operators and the Mittag-Leffler Function
21. On Lah-Ribarič inequality for (h,g;m)-covex functions
22. Late quaternary vegetation and hydrological change at Ljubljansko barje (Slovenia)
23. Refinements of some integral inequalities for (s,m)-convex functions
24. Extended generalized Mittag-Leffler function applied on fractional integral inequalities
25. Generalized Minkowski-type Fractional Inequalities Involving Extended Mittag-leffler Function
26. Refinements of Some Integral Inequalities for s , m -Convex Functions
27. Generalized Minkowski-type Fractional Inequalities Involving Extended Mittag-leffler Function
28. FURTHER GENERALIZATIONS OF MINKOWSKI TYPE INEQUALITIES WITH EXTENDED MITTAG-LEFFLER FUNCTION
29. An extended generalized Mittag-Leffler function associated with inequalities due to Karamata’s estimations of the Chebyshev quotient
30. GENERALIZATIONS OF SOME CLASSICAL INTEGRAL INEQUALITIES CONTAINING EXTENDED MITTAG-LEFFLER FUNCTION IN THE KERNEL.
31. On generalized Mittag-Leffler function associated with Opial, Polya-Szego and Chebyshev types inequalities
32. Pólya-Szegö and Chebyshev types inequalities via an extended generalized Mittag-Leffler function
33. Beesackova nejednakost
34. Opial-type inequalities due to Godunova, Levin and Rozanova
35. Generalizations of the Mitrinović-Pečarić inequality for relatively convex functions
36. Corrigendum to 'Generalizations of Opial-type inequalities in several independent variables' published in Demonstratio Math. 4(47) (2014)
37. Opialova nejednakost
38. Multidimensional integral and discrete Opial-type inequalities
39. Mathematical Inequalities and Applications 2015, Book of Abstracts
40. Inequalities of Opial and Jensen (Improvements of Opial-type inequalities with applications to fractional calculus)
41. Mathematical Inequalities and Applications 2014, One Thousand Papers Conference, Book of Abstracts
42. On Willett's, Godunova-Levin's and Rozanova's Opial-type inequalities with related Stolarsky type means
43. Opial-type inequality due to Agarwal-Pang and fractional differential inequalities
44. More on certain Opial-type inequality for fractional derivatives and exponentially convex functions
45. On Opial-type inequalities for relatively convex functions
46. On weighted integral and discrete Opial-type inequalities
47. On Composition Identities for the Caputo Fractional Derivatives with Applications to Opial-type Inequalities
48. GENERALIZATIONS OF OPIAL-TYPE INEQUALITIES IN SEVERAL INDEPENDENT VARIABLES.
49. Improvements of the composition rule for the Canavati fractional derivatives and applications to Opial-type inequalities
50. Kompozicijski identiteti za razlomljene derivacije i nejednakosti Opialovog tipa
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